2013
DOI: 10.1007/s00574-013-0011-0
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Combinatorial interpretations as two-line array for the mock theta functions

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Cited by 14 publications
(24 citation statements)
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“…In [3], the weight of the matrix A, given in (3.3) is defined by w(A) = (−1) c 1 +d 1 +1 . We will check that the weight of the matrix A has the same weight of the partition λ, associated to A by means of the bijection given in [3].…”
Section: Is Even (Odd) If and Only If λ 1 Is Even (Odd)mentioning
confidence: 99%
See 1 more Smart Citation
“…In [3], the weight of the matrix A, given in (3.3) is defined by w(A) = (−1) c 1 +d 1 +1 . We will check that the weight of the matrix A has the same weight of the partition λ, associated to A by means of the bijection given in [3].…”
Section: Is Even (Odd) If and Only If λ 1 Is Even (Odd)mentioning
confidence: 99%
“…We will check that the weight of the matrix A has the same weight of the partition λ, associated to A by means of the bijection given in [3]. Indeed, c 1 +d…”
Section: Is Even (Odd) If and Only If λ 1 Is Even (Odd)mentioning
confidence: 99%
“…De acordo com [4], a função geradora para qω(q)é qω(q) = ∞ n=0 q 2n(n+1)+1 (q; q 2 ) 2 n+1 e a restrição que caracteriza a matriz de duas linhas correspondenteé c t = c t+1 + 2d t+1 , c s = 1.…”
Section: Mock Theta Function Qω(q)unclassified
“…The same idea was extended in [4] to specific types of partitions, allowing the authors to prove a great amount of new results. In a similar way, Brietzke et al in [5] presented two-line matrix representations for the coefficients of some Mock Theta Functions. Without considering the signal when it appears, the general terms of these functions can be interpreted as generating functions for specific types of integer partitions.…”
Section: Introductionmentioning
confidence: 97%